In these questions, the relationship between different elements is shown in the statements. The statements are followed by two conclusions. Study the conclusions based on the given statements and select the appropriate answer:

Statements: O > S = G ≤ R ≥ K; L ≤ R =P; T < J = P
Conclusions:
I. S < L
II. J ≥ G

The correct answer is: If only conclusion II is true

To determine which of the conclusions follow from the given statements, we can analyze the relationships between the elements step-by-step.

Given Statements:
1. $O>S=G\le R\ge K$
2. $L\le R=P$
3. $T<J=P$

Evaluating Conclusion I: $S<L$
From Statement 1, we can establish the relationship between $S$ and $R$:
$S=G\le R$, which means $S\le R$.
From Statement 2, we have:
$L\le R$.
Since we only know that both $S$ and $L$ are less than or equal to $R$ ($S\le R\ge L$), the comparison symbols point in opposite directions. Therefore, no direct or definite relationship can be established between $S$ and $L$.
Hence, Conclusion I is not true.

Evaluating Conclusion II: $J\ge G$
From Statement 3, we know:
$J=P$.
From Statement 2, we know:
$R=P$.
This gives us the equivalence:
$J=R$.
From Statement 1, we have the inequality:
$G\le R$.
Substituting $J$ in place of $R$ yields:
$G\le J$, which is equivalent to $J\ge G$.
Hence, Conclusion II is definitely true.

Therefore, only conclusion II is true.